यदि `x^(2)+px+q=0` के मुल p और q हो, तो

If p != 0, q != 0 and the roots of x^(2) + px +q = 0 are p and q, then (p, q) =

If p != 0, q != 0 and the roots of x^(2) + px +q = 0 are p and q, then (p, q) =

If 3 - 4i is a root of x^(2) - px + q = 0 where p, q in R . then value (2 p - q)/( p + q) is

Let p and q are non-zeros.The equation x^(2)+px+q=0 has p and q as the roots.The roots of x^(2)+px+q=0 are

If x^(2) - px + q = 0 (p,q in R and p ne 0, q ne 0) has distinct real roots. Then…

If 2 + isqrt3 is a root of x^(3) - 6x^(2) + px + q = 0 (where p and q are real) then p + q is

If 2 + isqrt3 is a root of x^(3) - 6x^(2) + px + q = 0 (where p and q are real) then p + q is

If 2 + isqrt3 is a root of x^(3) - 6x^(2) + px + q = 0 (where p and q are real) then p + q is